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Information Journal Paper

Title

DISTANCE-BASED TOPOLOGICAL INDICES OF TENSOR PRODUCT OF GRAPHS

Pages

  45-53

Abstract

 Let G and H be connected graphs. The TENSOR PRODUCT G + H is a graph with vertex set V(G+H) = V (G) x V(H) and edge set E(G + H) ={(a , b)(x , y)| ax Î E(G) & by Î  (H)}. The graph H is called the strongly triangular if for every vertex u and v there exists a vertex wadjacent to both of them. In this article the TENSOR PRODUCT of G + H under some distancebased topological indices are investigated, when H is a STRONGLY TRIANGULAR GRAPH. As a special case most of results given by Hoji, Luob and Vumara in [Wiener and vertex PI indices of Kronecker products of graphs, Discrete Appl. Math., 158 (2010), 1848-1855] will be deduced.

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  • Cite

    APA: Copy

    KHODASHENAS, H., & NADJAFI ARANI, M.J.. (2012). DISTANCE-BASED TOPOLOGICAL INDICES OF TENSOR PRODUCT OF GRAPHS. IRANIAN JOURNAL OF MATHEMATICAL CHEMISTRY, 3(1), 45-53. SID. https://sid.ir/paper/205558/en

    Vancouver: Copy

    KHODASHENAS H., NADJAFI ARANI M.J.. DISTANCE-BASED TOPOLOGICAL INDICES OF TENSOR PRODUCT OF GRAPHS. IRANIAN JOURNAL OF MATHEMATICAL CHEMISTRY[Internet]. 2012;3(1):45-53. Available from: https://sid.ir/paper/205558/en

    IEEE: Copy

    H. KHODASHENAS, and M.J. NADJAFI ARANI, “DISTANCE-BASED TOPOLOGICAL INDICES OF TENSOR PRODUCT OF GRAPHS,” IRANIAN JOURNAL OF MATHEMATICAL CHEMISTRY, vol. 3, no. 1, pp. 45–53, 2012, [Online]. Available: https://sid.ir/paper/205558/en

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